Frequently
asked questions
This Frequently Asked Questions (FAQ) page covers questions
about the Standard Celeration Society, about Standard Celeration
Charting, and about Precision Teaching. Accordingly,
you will find it divided into those three sections.
Standard Celeration Society
What is the Standard Celeration Society?
When was the Standard Celeration Society
formed?
Who has served as President of the Standard
Celeration Society?
Who has managed the SC List and the SCS
Web site?
Standard Celeration Charting
What does our Standard Celeration Chart
do?
Why do you use the Standard Celeration
Chart?
Why was x2.0 from corner to corner chosen
for our Standard Chart?
What year did BRCo publish and sell the
first Standard Behavior Charts?
Who Developed the Standard Celeration Chart?
Why is the Standard Celeration Chart
light blue?
Precision Teaching
Why was it named Precision Teaching?
What is a Chart Parent?
Doing Precision Teaching: How do
I pick a behavior to start with?
Doing Precision Teaching: Can I help
a learner pinpoint his or her first target?
Doing Precision Teaching: Can I help
a learner pick a reward?
Doing Precision Teaching: Do I need
a baseline?
Doing Precision Teaching: How can I teach
social skills?
What are some basic Precision Teaching
resources and where can I find them?
Standard Celeration Society Q & A
What is the Standard Celeration Society?
The Standard Celeration Society is "a collegial organization
for all persons who use standard celeration charting in education,
human services, business, performance management, parenting
or child rearing, and science." Furthermore, it represents:
-
"a society to encourage the science of human behavior
and the Standard Celeration Chart";
-
"a society to create functional applications derived
from the science of behavior";
-
"a network of users of the Standard Celeration Chart";
and
-
"a society to create a more loving, less fearful
world."
[Quotes from the flyer titled "The Standard Celeration
Society," developed by John O. Cooper when serving as President
of the Standard Celeration Society.]
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When was the Standard Celeration Society formed?
1992. While there were earlier informal meetings where
forming a Standard Celeration Society was discussed, the
Society officially came into being in 1992.
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Who has served as President of the Standard Celeration
Society?
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Ogden R. Lindsley
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John O. Cooper
-
Stephen A. Graf
-
Charles T. Merbitz
-
Abigail B. Calkin
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Who has managed the SCListServ and the SCS web site?
List Master: Rick Kubina, June 1997- present
WebMasters:
Dave Feeney, 1996 - May 1999;
Richard Anderson, June 1999 - October 2002;
<none>, October 2002 - present
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Standard Celeration Charting Q & A
What does our Standard Celeration Chart do?
[This question and its answer was contributed by Dr. Ogden
R. Lindsley, in a message posted to the SC List on 9-9-2000.]
Hi All: You often hear people ask, "What does our Standard
Celeration Chart Do?" Of the many answers, one of the best
is, "It simplifies things."
-
It simplifies charting so that six year
olds can learn it and teach it to others.
-
It simplifies chart reading, making it
so fast that we can share charts at 2 minutes each.
-
It simplifies chart checking so much that
you can check for x2 learning on 60 charts posted on a
ten foot stretch of wall as you walk past without slowing
your pace.
-
It simplifies understanding of all growth
and decay. An example of this is how our standard chart
simplifies the famous Fibonacci series.
In the early 1970's when I worked out "ChartStat" I was
amazed to find that almost every mathematical series, that
I had learned years ago in calculus, was a straight line
on our standard chart. The formulas for harmonic series,
and Fibonacci series, and others, were very different. But
they were straight lines, just at different angles, different
constant multiples, and therefore different celerations.
The Fibonacci series, that Owen White finds so interesting
in his "Log" and "Power" charts List serv post, where the
next number is the sum of the two numbers before it, follows:
1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144, 233,
377, 610, 987, 1597, 2584, 4181, 6765, 10946, 17711, 28657,
46368, 75025, 121393, 196418, 317811, 514229, 832040, 1346269....
What surprised me, and will surprise Owen, and should surprise
you, is that the Fibonacci is merely a times 1.618 series,
5 x 1.618 = 8, 8 x 1.618 = 13, 13 x 1.618 = 21,
etc
This means, of course, that it forms a straight line on
our Standard Celeration Chart.
Charted on a daily chart, x1.618 per day makes a straight
line celeration of about x47 per week. Charted on a daily
chart at x1.618 per week makes a celeration of x1.6 per week.
Charted on a yearly chart at x1.618 per year makes a straight
line celeration of x10 every five years.
When things are actually only multiplying, we simplify
by telling how much they multiply. No need to create puzzles
as did Fibonacci, and White, by calling attention to a strange
addition formula to describe constant multiple growth. Describing
multiplication by addition just complicates and confuses.
Resist being led back to Fibonacci and the year 1228. Think
multiply!
We have a good thing going for us. We have multiplication!
Keep it Simple. Keep it multiply. Keep it graphic. Keep
it standard.
As ever, Og
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Why do you use the Standard Celeration Chart?
[This question and its answer was contributed by Dr. Rick
Kubina, in a private email message.]
 |
Figure
1: an equal-interval or add-subtract chart
|
People use graphic designs (e.g., graphs and charts) to "make
sense" out of quantitative information. Different graphic designs
can lead to different interpretations of the data. Because
most graphic designs use "times series*" the
Standard Celeration Chart (SCC) offers numerous advantages
in interpreting quantitative information. For example the SCC
represents data "proportionally" instead of "absolutely." A
look at the data from Kubina (1999) shows an example of data
represented absolutely (Figure 1 shows an equal-interval
or add-subtract chart) and proportionally (Figure
2 shows a Standard Celeration Chart). Vastly different
interpretations result from viewing the same data on different
graphic designs (equal-interval versus the Standard Celeration
Chart).
The Standard Celeration Chart also contains many other
advantages. The following lists some of the advantages of
using the Standard Celeration Chart:
-
A Standard Celeration Chart displays behavioral frequencies,
celeration changes, and bounce that correspond to the natural
flow of behavior.
-
SCC's pre-constructed, standard nature, means individual
users will not have to concern themselves with "design
variation" issues, or factors that distort the true
nature of the data.
-
Evidence suggests that Kindergarten children (Bates & Bates,
1971) through senior citizens (Kubina, Haertel, & Cooper,
1994) can learn how to use and understand the Standard
Celeration Chart.
-
Standard display permits chart readers to react in
a similar, and quicker, manner to the same data, lessens
the chance of committing interpretation errors due to
design
variations, and allows those with "differing histories
with interpret data effectively" (Johnston & Pennypacker,
1993, p. 320).
-
SCC can facilitate new discoveries when placing behavior
on a frequency spectrum (Lindsley, 1991).
Please refer to Pennypacker, Koenig, & Lindsley (1972)
for other technical details of the Standard Celeration Chart.
*Time series- a graphic design
which has "one dimension marching along to the regular rhythm
of seconds, minutes, hours, days, weeks, months, years, centuries,
or millennia" (Tufte, 1983, p. 28) and another dimension
showing the quantitative value of some event or occurrence.
References
Bates, S., & Bates, D. F. (1971). "...and a child shall
lead them": Stephanie's chart story. Teaching Exceptional
Children, 3(3), 111-113.
Johnston, J. M., & Pennypacker, H. S. (1993). Strategies
and tactics of behavior research (2nd ed.). Hillsdale,
NJ: Lawrence Erlbaum Associates.
Kubina, R. M. (1999). [Repeated readings monitored by a
preservice teacher]. Unpublished raw data.
Kubina, R. M., Haertel, M. W., & Cooper, J. O. (1994).
Reducing negative inner behavior of Senior Citizens: The
one-minute counting procedure. Journal of Precision Teaching,
11(2), 28-35.
Lindsley, O. R. (1991). Precision Teaching's unique legacy
from B. F. Skinner. Journal of Behavioral Education, 1(2),
253-266.
Pennypacker, H. S., Koenig, C. H., & Lindsley, O. R.
(1972). Handbook of the standard behavior chart. Kansas
City, KS: Precision Media.
Tufte, E. R. (1983). The visual display of quantitative
information. Cheshire, CT: Graphics Press.
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Why was x2.0 from corner to corner chosen for our
Standard Chart?
[Answer contributed by Dr. Ogden Lindsley, 17 September
2000.]
This question is more complicated than a simple why. Our
standard chart was not flippantly designed overnight. It
resulted from fifteen years of full time thinking and much
careful testing in practice.
In 1955 at my Harvard Behavior Research Laboratory I found
we needed at least a 4 cycle multiply chart for daily tracking
human behavior. When my chronic psychotic patients accelerated
out of the 0 to 70 responses per hour add scale on their
daily charts we had to rechart on a 0 to 700 scale. When
they accelerated out the top of that we recharted on a 0
to 7000 per hour scale. A few accelerated out of that and
we recharted on a 0 to 70,000 per hour scale. This told me
we needed at least a 4 cycle multiply scale up the short
side of a standard chart. All commercial charts had their
multiply scales up the long side. I was so busy grant hustling
and drug screening that I never took time to design and custom
print a standard multiply chart that I knew we needed.
From 1965 through 1967 I knew we needed 6 times ten multiply
cycles for the full spread of human behavior frequencies,
from 1 a day to over 300 a minute. My students' dissertations
of that time show that I had not yet decided on a standard
time scale across the bottom which determines the corner
to corner celeration or learning angle value.
Tom Caldwell's 1967 telecoaching dissertation contained
eight 6 cycle by 25 day charts. Eric Haughton's 1967 tailoring
consequences dissertation contained one 3 cycle by 9 minute,
four 6 cycle by 9 minute, one 3 cycle by 40 days, and three
6 cycle by 40 days charts. Ann Duncan's 1967 comparison of
rates of gifted with normal children dissertation displayed
three 6 cycle by category, and three 6 cycle by 6 cycle correlation
charts. The data for these dissertations were collected in
1965 and 1966. We had not yet chosen standard chart time
dimensions and a standard celeration angle.
Carl Koenig, Joe Edwards, and I measured weekly celerations
in around fifty acceleration and fifty deceleration projects
done by our educational research group. We found the maximum
acceleration was x8 and the middle x1.4 per week. Our largest
deceleration was /7 with a middle of /1.4 per week. We recharted
twenty five studies published in behavior therapy and special
education journals and found their middle acceleration was
also x1.4 and their middle deceleration was also /1.4. This
meant we must design our standard charts to display x1.4
and /1.4 celeration angles clearly.
I decided to set corner to corner at x2 and /2 to provide
a celeration or learning aim above what we were then accomplishing
at x1.4 and /1.4 per week. Keeping the frame at overhead
projector and computer screen size meant that our time scale
would be 140 days or 20 weeks. This gave us about one school
semester on each chart sheet. Joe Edwards' 1969 dissertation
contained 40 standard 6 times ten multiply cycle by 140 day
charts. Edward's charts were collected from a learning disability
classroom in the fall of 1967.
Doubling and halving have been deep in the heart of our
culture for hundreds of years. This strengthened my choice
of x2 per week. All living cells double their number by dividing
in half. Children have shouted, "Double or nothing," and "I
double dare you" in their games over the years. Our language
has the words half-baked, half-hearted, and half-assed. The
ancient game of backgammon has a doubling cube to indicate
the current value of the stake as a result of doubling. An
ancient Persian legend tells of the vizier who invented chess
choosing as his reward a grain of rice on the first square,
two grains on the second square, and doubled from there on
to the sixty fourth square which bankrupted the kingdom.
The sixty fourth square would have 16 followed by 18 zeros,
or 16 quintillion grains of rice! An equally ancient French
legendary question asks about a lily pad in a pond that doubles
every day. When the pond is half covered, how many days will
it take to fully cover the pond with lily pads? One day!
Doubling time has been used for over a century in economics
and future studies to describe and compare growth. World
population doubles every 40 years (2.1 % increase per year,
x1.021 celeration per year, x1.110 celeration every 5 years).
Bank deposits at 7% and world fertilizer consumption double
every 10 years (7% increase per year, x1.07 celeration per
year, x1.403 celeration every 5 years).
Half-life has been used by physicists to describe the rate
of radioactive decay for about a century. Physicians also
use half-life to describe the rate of decay of drugs in our
bodies. After two half-lives one quarter of the radioactivity
is left, proving that half-life is really just divide by
two. Radium's half-life is 22 years (3.2% decrease per years,
/1.032 celeration per year, /1.171 celeration every 5 years).
Uranium's half-life is 269 x (10)5 years.
The 12,000 different projects on 1,223 different behaviors
stored in our Behavior Bank computer supported our choice
of x2.0 (Lindsley, Koenig, Nichol, Kantor, and Young, 1971).
Carl Koenig's 1972 dissertation demonstrated that our standard
chart would accurately straight line project 5 to 7 frequencies
50% of the time.
Chung-Jung Liao's 1984 thesis collected 176 standard charts
published in two books, two journal issues, and four volumes
of the Journal of Precision Teaching. Chung-Jung found
a celeration spread of x10 to /5 per week. The middle acceleration
was x1.4 and the deceleration /1.4. Kathy Porter's 1985 dissertation
recharted 576 percentage interval records from the Journal
of Applied Behavior Analysis from 1968 through 1984.
Kathy found middle before celerations for both acceleration
and deceleration targets of x1.0 with a spread of x18 to
/100 per week. The middle during celerations were x1.0 for
acceleration targets and /1.2 per week for deceleration targets.
Deborah Ehling's 1986 dissertation recharted 640 frequency
or number charts from the Journal of Applied Behavior
Analysis from 1968 through 1984. Deborah found middle
during celerations were x1.0 for 352 acceleration targets
and /1.3 per week for the 288 celeration targets.
The celerations on our standard charts from the Behavior
Bank and these dissertations supported our choice of corner
to corner to be x2.0 per week, an angle of 34 degrees.
References
Caldwell, T. E. (1967). Can pupil performance rates
tell us when a student teacher is ready for her own class? Unpublished
doctoral dissertation, University of Kansas, Lawrence.
Duncan, A. D. W. (1967). Behavior rates of gifted and
regular elementary school children. Unpublished doctoral
dissertation, University of Kansas, Lawrence.
Edwards, J. S. (1969). Precisely teaching children labeled
learning disabled. Unpublished doctoral dissertation,
University of Kansas, Lawrence, KS. Dissertation Abstracts
International, 1970, 34, 5162A. (University Microfilms
No. 70-11. 017).
Ehling, D. G. (1986). Standard Celeration Chart summary
of Applied Behavior Analysis effects. Unpublished doctoral
dissertation, University of Kansas, Lawrence, KS.
Haughton, E. C. (1967). A practical way of individually
tailoring classroom consequences. Unpublished doctoral
dissertation, University of Kansas, Lawrence.
Koenig, C. H. (1971). The behavior bank: a system for sharing
precise information. Teaching Exceptional Children, 3(3),
157.
Koenig, C. H. (1972). Charting the future course of
behavior. Unpublished Doctoral Dissertation, University
of Kansas, Lawrence.
Liao, C. (1984). A quantitative review of published
Standard Celeration Charts (1970-1983). Unpublished
master's thesis. University of Kansas, Lawrence, KS.
Lindsley, O. R., Koenig, C. H., Nichol, J. B., Kanter,
D. B., & Young, N. A. (1971). Handbook of precise
behavior facts: Listings of the first twelve thousand published
precise behavior management projects. Kansas City, Kansas:
Precision Media. 2 volumes.
Porter, K. L. (1985). Standard Celeration Chart summary
of individual-percentage-interval recording studies from
the Journal of Applied Behavior Analysis 1968-1984.
Unpublished doctoral dissertation, University of Kansas,
Lawrence, KS.
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What year did BRCo publish and sell the first Standard
Behavior Charts? (The blue, six-cycle, 140 days chart).
September of 1967. [Behavior Research Company] BRCo was
started to sell conjugate reinforcer arranging apparatus
in 1957. Rob Dalyrimple, my apparatus technician, constructed
the conjugate arrangers. BRCo sold them.
[Answer contributed by Dr. Ogden R. Lindsley, in a message
posted on the SC List on 9-17-2000.]
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Who Developed the Standard Celeration Chart?
[Question and Answer contributed anonymously. September,
2000.]
As described in Potts, Eshleman, & Cooper (1993), "Ogden
Lindsley, Eric Haughton, (and several other graduate students
of Lindsley's), Sandy Houston (the administrative assistant),
and Helen Brennan (the printer) together developed the Standard
Celeration Chart. Lindsley (1991b) acknowledged the significant
contributions that Haughton made to the construction of the
chart. This team considered several features while designing
the chart, including its appearance, paper type, color, durability,
and dimensions." (p. 182) As Lindsley notes above in his
FAQ answer, those other graduate students included Tom Caldwell,
Carl Koenig, Joe Edwards, and Ann Duncan.
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Why is the Standard Celeration Chart printed light
blue?
[Question and Answer contributed anonymously, and edited
by Dr. Ogden Lindsley. September, 2000.]
In the summer of 1967 Ogden Lindsley and his student Carl
Koenig printed and tested out charts of various colours and
discovered that blue worked best. As noted in Potts, Eshleman, & Cooper
(1993), "the research team evaluated [charting speed], charting
accuracy, charting fatigue, and color preference with charts
printed in three shades each of red, orange, yellow, green,
light blue, and light brown. Most charters preferred a shade
of green. The light blue chart, however, produced the highest
[speed and] accuracy of charting and was more resistant to
fatigue than green. The chart has appeared in light blue
ever since this evaluation." (p.183) (Lindsley September
2000 comments added in [ ] brackets to to the quotation.)
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Precision Teaching Q & A
Why was it named Precision Teaching?
[Question and Answer contributed by Dr. Ogden Lindsley,
September 2000.]
Ogden Lindsley (1972, Page 9) named Precision Teaching
because "what was really new in our procedure was precision,
we decided to use that as an adjective in front of whatever
it was one was doing: hence in our case, "precision teaching." Lindsley
(1971) hoped that the standard recording and charting system
would be used throughout the behavioral fields as Precision
School Psychology, Precision Social Work (Green & Morrow,
1972), Precision Speech Therapy (Johnson, 1972), and so on.
The field experts would keep their name as the noun and use
the adjective "precision" to describe the method standard
to all.
REFERENCES
Green, J. K. & Morrow, W. R. (1972). Precision Social
Work: general model and illustrative student projects with
clients. Education for Social Work, 8, Fall, 19-29.
Johnson, T. S. (1972). Precision therapy is the way to
go. In J. B. Jordan & L. S. Robbins (Eds.), Let's
try doing something else kind of thing: Behavioral principles
and the exceptional child (pp. 40-50). Arlington, VA:
Council for Exceptional Children.
Lindsley, O. R. (1972). From Skinner to Precision Teaching:
The child knows best. In J. B. Jordan & L. S. Robbins
(Eds.), Let's try doing something else kind of thing:
Behavioral principles and the exceptional child (pp.
1-11). Arlington, VA: Council for Exceptional Children. (page
9)
Lindsley, O. R. (1971). Precise behavioral management system.
In M.C. Reynolds (Ed.) Proceedings of the Conference on
Psychology and the Process of Schooling in the Next Decade:
Alternative Conceptions (pp. 121-130). Minneapolis: University
of Minnesota, Dept. of AudioVisual Extension.
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What is a Chart Parent?
[Question and Answer contributed by Dr. Ogden Lindsley,
September 2000.]
Your chart parent first taught you to use the Standard
Celeration Chart.
If you are having trouble learning to Standard Celeration
Chart from printed handbooks and articles, post a chart parent
request along with your home address and telephone number
on our 170 member [as of September, 2000] SCListServ. Joining instructions
appear here at www.celeration.org. A chart parent living
near you will reply to your email request.
Chart parenting, is still our most effective way to spread
and share our science. Chart parenting has taught where our
handbooks and seminars have failed. Chart parenting provides
personal attention, proof that the teacher cares, one on
one, and real time immediate feedback and correction. At
any, or every point the learner can ask, "How?" or "Explain
that over again." We wish there were more efficient ways
to teach our SCC, but so far there doesn't seem to be. We
need more charters in the X and Z generations! Keep up your
chart parenting!
Chart children often invest a day plus three hours commuting
to learn. But, the busier chart parent still invests a day!
A day invested in one or two learners! Chart parent investment
motivates chart children. Should we add a slogan, "Care enough
to Chart Parent?"
Chart parents offer continued support after the initial
teaching session over telephone and occasional visits. Most
all new charters welcome the emotional support of knowing
there is someone to call. However, few new charters have
to make follow up support calls.
The name "chart parent" was used by Steve Graf, Harvey
Sepler, and Carl Binder at the first Standard Celeration
Chart Data-Sharing session at the Association for Behavior
Analysis convention in Dearborn, Michigan in 1980. The parenting
theme was later amplified by Jim Pollard, chart child of
Bea Barrett who taught Jim to chart at meetings in Bea's
laboratory in Fernald School, Waltham, MA. The theme of Jim's
talk at the 1989 Precision Teaching Conference in San Diego
spelled out the Precision Teaching Family. We have chart
parents, chart grandparents, chart uncles, and even chart
cousins. Ever since 1980 then, we list both our name and
our chart parent's name on an overhead transparency, when
entering a chart sharing room. This list becomes the order
in which we take turns sharing charts. We have 1 minute to
describe our projected standard chart. Chart sharing sessions
have become a tradition at annual Behavior Analysis and Precision
Teaching conferences. Steve Graf and Jim Pollard often chair
these national chart shares and arrange their listing on
conference programs. Local weekly and regional monthly chart
shares continue to be the best way to maintain and support
standard charting skill.
This tradition recognizes the chart parent teacher who
taught the charter at every chart share. Thirty standard
charters and their parents follow.
CHARTER: PARENT:
- Richard Anderson - Jesus Rosales
- Carl Binder - Bea Barrett
- Bea Barrett - Og Lindsley
- Ray Beck - Eric Haughton
- Anne DesJardins - Eric Haughton
- Ann Duncan - Og Lindsley
- Sue Casson - Kent Johnson
- John Cooper - John Eshleman
- Nathan Crow - Kent Johnson
- John Eshleman - Steve Graf
- Normand Giroux - Og Lindsley
- Steve Graf - Og Lindsley
- Elizabeth Haughton - Eric Haughton
- Eric Haughton - Og Lindsley
- Matthew Israel - Og Lindsley
- Kent Johnson - Bea Barrett
- Rick Kubina - Steve Graf
- Og Lindsley - Fred Skinner
- Giordana Hrga - Og Lindsley
- Michael Maloney - Eric Haughton
- Claudia McDade - Chuck Merbitz
- Richard McManus - Carl Binder
- Chuck Merbitz - Hank Pennypacker
- Hank Pennypacker - Og Lindsley
- Jesus Rosales - Og Lindsley
- Red Sarna - Richard McManus
- Ian Spence - Ann Duncan
- Clay Starlin - Eric Haughton
- Bob Worsham -Matthew Israel
- Owen White - Eric Haughton
This list should not be considered a hall of fame for PT.
It was put together without much thought to display a sample
of chart parent, grandparent, and great grandparent, relations
within our PT family.
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Doing Precision Teaching: How do I pick a behavior
to start with?
[Question and Answer contributed by Dr. Ogden
Lindsley, October 2000.]
"Child knows best." Let the learner pick the
first targets. Success rewards them for the whole counting
charting reward/penalty routine. We have learned that the
learner's third or fourth target is usually one a family
member or friend would have picked in the first place. So
be patient, and help learners pick their own targets.
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Doing Precision Teaching: Can I help a learner pinpoint
his or her first target?
[Question and Answer contributed by Dr. Ogden
Lindsley, October 2000.]
Yes. "Child knows best." Try to get the learner
to do three things:
-
Pick something they really want to do and
haven't been able to, so gains will please them.
-
Pick a target that either counts itself
or is easy to count.
-
Pick something they are already doing a
little. Break the target into small enough pieces so
that it can be done 5 to 10 times a minute at the start
and can go up to over 100 per minute.
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Doing Precision Teaching: Can I help a learner pick
a reward?
[Question and Answer contributed by Dr. Ogden
Lindsley, October 2000.]
Yes. "Child knows best." Try to get them to
do four things:
-
Pick something they really want.
-
Pick a reward the learner can break into
small enough pieces so 5 to 10 a minute won't satiate
or take too much time chewing. If the learner picks a
reward so big you can't break it up, suggest points or
tokens.
-
You might also suggest spacing big rewards
with a schedule, paying off only every tenth performance,
for example.
-
If your learner picks something to get rid
of with a penalty, advise also counting and rewarding
a positive behavior to produce treats at 5 to 10 a minute.
The whole thing must be FUN!
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Doing Precision Teaching: Do I need a baseline?
[Question and Answer contributed by Dr. Ogden
Lindsley, October 2000.]
No. You do not need to chart for a week or two
before you try a reward or penalty. The slope of our standard
chart tells how much what you are doing is working, and will
predict when you will reach aim. Of course, about one third
of the time self counting and charting alone produce the
results you want. So, you don't always need to change anything
else.
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Doing Precision Teaching: How can I teach social skills?
[Question and Answer contributed by Dr. Ogden
Lindsley, October 2000.]
Two ways:
-
Chart real life counts daily.
-
Create a practice session for skill and
time and chart it daily. Both can be done at once.
An example: Greeting people warmly.
1) Real life count. Post a class list and have
students go up and initial beside the name of each student
who warmly greeted them that day. At the end of each day
each student totals and charts the warm greeting marks they
received.
2) Two minute practice session. Have your class
form a circle around room perimeter. Start a timer and a
student greets each class member in turn working around the
circle. The greeting student shakes hands and makes eye contact
until the greeted student signals that the handshake and
eye contact were warm. The numbers of warm and cold greetings
signaled by the greeted students per minute are charted for
each greeter student that day. This, of course, requires
honesty and cooperation of your students.
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What are some basic Precision Teaching resources and
where can I find them?
[This question and its answer was contributed anonymously
by a long-time Precision Teacher.]
Precision Teaching Resources
To order Precision Teaching supplies contact:
Behavior Research Company, Box 3222, Kansas City, KS 66103
publishes a number of books, reports, and articles on Precision
Teaching.
People to Contact:
Elizabeth Haughton is the director of the
Haughton Learning Center.[Haughton Learning Center 3166 Jefferson
St Napa CA 94558 (707) 224.8863].
Aileen Stan-Spence is a director of the Ben Bronz
Academy 139 North Main Street West Hartford, CT 06107 (860)
236-5807.
Kent Johnson is the director of Morningside Academy.
Kent is an authority in Precision Teaching, Direct Instruction,
and Instructional Design [Morningside Academy, 810 Eighteenth
Avenue, Seattle, WA 98122 (206) 329-9412].
Michael Maloney is the director of The Learning
Center. He also uses Precision Teaching and Direct Instruction
[The Learning Center, 28 Isabel Street, Belleville, Ontario
Canada K8N 5A5].
E. Anne Desjardins is the director of the Cache
Valley Learning Center [Cache Valley Learning Center, 146
N. 100 E., Logan, UT 84321 (801) 753-8811)].
Claudia E. McDade is the Director of the Center
for Individualized instruction at Jacksonville State
University. Claudia has developed computer applications
of Precision Teaching and Personalized Systems of Instruction
[Center for Individualized instruction, Jacksonville State University
Jacksonville, AL 36265-9982].
Professional Readings to obtain:
Journals:
All issues of the Journal of Precision Teaching (JPT)
provide important reading. Order JPT from McDade--use
address given above.
Teaching Exceptional Children, Volume 3(3), Spring
issue, 1971.
Teaching Exceptional Children, Volume 22(3), Spring
issue, 1990.
These two TEC references are special issues on Precision
Teaching and contain many outstanding articles. You can buy
these issues from the Council for Exceptional Children, Teaching
Exceptional Children, 1920 Association Drive, Reston, VA
22091-1589
Articles:
Albrecht, P. (1981). Using precision teaching techniques
to encourage creative writing. Journal of Precision Teaching,
2 (1) 18-21.
Beck, R. (1977). Precision Teaching project: Implementation
handbook. (Report No. EC 113 999) Great Falls Public
Schools, Montana. (ERIC Document Reproduction Service No.
ED 169 688)
Binder, C. (1996). Behavioral fluency: Evolution of a new
paradigm. The Behavior Analyst, 19, 163-197.
Binder, C., Haughton, E., & Van Eyk, D. (1990). Increasing
Endurance by Building Fluency: Precision Teaching Attention
Span. Teaching Exceptional Children, 22, 24-27.
Calkin, A. B. (1992). The inner eye: Improving self-esteem. Journal
of Precision Teaching, X, 42-52.
Duncan, A. D. (1971). The view for the inner eye: Personal
management of inner and outer behaviors. Teaching Exceptional
Children, 3, 152-154.
Haughton, E. (1972). Aims: Growing and sharing. In J. B.
Jordan & L. S. Robbins (Eds.), Let's try doing something
else kind of thing (pp. 20-39). Arlington, VA: Council
For Exceptional Children.
Johnson, K. R., & Layng, T. V. J. (1994). The Morningside
model of generative instruction. In R. Gardner, D. M. Sainato,
J. O. Cooper, T. E. Heron, W. L. Heward, J.W.Eshleman, & T.
A. Grossi (Eds.), Behavior analysis in education: Focus
on measurably superior instruction (173-197). Pacific
Grove, CA: Brooks/Cole.
Lindsley, O. R. (1971) Precision teaching in perspective:
An interview. Teaching Exceptional Children, 3, 114-119.
Lindsley, O. R. (1971). From Skinner to precision teaching:
The child knows best. In J. B. Jordan & L. S. Robbins
(Eds.), Let's try doing something else kind of thing (pp.
1-11). Arlington, VA: The Council for Exceptional Children.
Lindsley, O. R. (1990) Precision teaching: By teachers
for children. Teaching Exceptional Children, 22, 10-15.
Lindsley, O. R. (1990). Our aims, discoveries, failures,
and problem. Journal of Precision Teaching, 7, 7 -17.
Lindsley, O. R. (1991). Precision teaching's unique legacy
from B.F. Skinner. Journal of Behavioral Education, 2,
253-266.
Lindsley, O. R. (1991). From technical jargon to plain
English for application. Journal of Applied Behavior Analysis,
24, 449-458.
Lindsley, O. R. (1996). The four free-operant freedoms. The
Behavior Analyst, 19, 199-210.
Lindsley, O. R. (1996). Is fluency free-operant response-response
chaining? The Behavior Analyst, 19, 211-224.
Pennypacker, H. S., Koenig, C., & Lindsley, O. (1972). Handbook
of the standard behavior chart. Kansas City: Precision
Media.
Potts, L., Eshleman, J. W., & Cooper, J. O. (1993).
Ogden R. Lindsley and the historical development of Precision
Teaching. The Behavior Analyst, 16(2), 177-189.
White, O. R. (1986). Precision Teaching--Precision learning. Exceptional
Children, 25, 522-534.
Books:
Jordan, J. B. & Robbins, L. S. (1971). Let's try
doing something else kind of thing. Arlington, VA:
Council For Exceptional Children.
McGreevy, P. (1983). Teaching and learning in plain
English (2nd. ed.). Kansas City, MO: Plain English
Publications.
White, O. R., & Haring, N. G. (1980). Exceptional
Teaching (2nd ed.). Columbus: OH, Merrill.
All three of these books give good instruction, but they
are dated in many ways. All three of these books are out
of print. You should be able to find the Jordan and Robbins
and the White and Haring books at most college or university
libraries. If a library does not have these two books, interlibrary
loan is possible. White and Haring is the most comprehensive
book written on Precision Teaching, but it is very dated.
I believe it will be difficult to locate a copy of McGreevy's
book.
Organization:
The Standard Celeration Society. Membership
information is available elsewhere on this web site.
[This Question and its Answer was contributed anonymously.]
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